1. A(-6, 3), B(-3,9), C(3,6) G(-2, 1), H(-1,3), J(1,2) B(-3,9) 6 C(3. Each coordinate of AABC can be multiplied by 1 3 to give the corresponding coordinate of A The transformation of AABC to AGHJ is A(-6,3)/ H-1,3) J(1, 2) G(-2, 1) - 2 0 2 4 а with a scale factor of Therefore, the triangles are 2Number 1

1 A6 3 B39 C36 G2 1 H13 J12 B39 6 C3 Each coordinate of AABC can be multiplied by 1 3 to give the corresponding coordinate of A The transformation of AABC to AG class=

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Explanation:

Point A maps into point G, point B maps into point H and point C maps into point J. To name the triangle we have to follow the same order of letters. If the first triangle is ABC, the second is GHJ.

The second triangle is smaller. A dilation can be a stretch or a shrink, depending on the scale factor. If it's greater than 1, it's a stretch. If it's less than 1, it's a shrink.

Both triangles have the same angles and a constant ratio between corresponding sides, so they are similar.

Answers:

Each coordinate of ΔABC can be multiplied by 1/3 to give the corresponding coordinate of ΔGHJ. The transformation of ΔABC to ΔGHJ is a dilation with a scale factor of 1/3. Therefore, the triangles are similar.

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